Laboratory of Dynamical Systems

  Staff

Publications  

[2003] [2004] [2005] [2006] [2007] [2008] [2009] [2010] [2011] [2012] [2013] [2014] [2015] [2016] [2017] [2018] [2019] [2020] [2021] [2022] [2023]


2010

Berdinsky D.A. On constant mean curvature surfaces in Heisenberg group. Matem. Trudy, Vol. 13, No. 2 (2010), 3-9 [Russian].

Berdinsky D.A. On some generalization of the Willmore functional for surfaces in SL(2). Siberian Electronic Mathematical Reports, Vol. 7 (2010), 140-149 (http://semr.math.nsc.ru) [Russian].

Godunov S. K., Peshkov I. M. Thermodynamically Consistent Nonlinear Model of Elastoplastic Maxwell Medium. Computational Mathematics and Mathematical Physics, Vol. 50, No. 8 (2010), 1409–1426.

Grinevich P. G., Mironov A. E., Novikov S. P. Zero level of a purely magnetic two-dimensional nonrelativistic Pauli operator for spin-1/2 particles. Theoretical and Math. Physics, Vol. 164, No. 3 (2010), 1110–1127.

Grinevich P. G., Mironov A. E., Novikov S. P. 2D-Schrodinger Operator, (2+1) evolution systems and new reductions, 2D-Burgers hierarchy and inverse problem data. Russian Math. Surveys, Vol. 164, No. 3 (2010), 580–582.

Melnik I.A., Mironov A.E. Baker-Akhiezer modules on rational varieties. SIGMA Vol. 6 (2010), 030, 15 pages.

Mironov A.E. Finite-gap minimal Lagrangian surfaces in CP2. OCAMI (Osaka City University Advanced Mathematical Institute) Studies Series, Vol. 3 (2010), 185-196.

Mironov A.E. On polynomial integrals of a mechanical system on a two-dimensional torus. Izvestiya: Mathematics, Vol. 74, No. 4 (2010), 805–817.

Skovoroda A.A., Taimanov I.A. Role of the mean curvature in the geometry of magnetic confinement configurations. Plasma Physics Reports, Vol. 36 (2010), 819-823.

Taimanov I.A., Tsarev S.P. The Moutard transformation: an algebraic formalism via pseudodifferential operators and applications. OCAMI (Osaka City University Advanced Mathematical Institute) Studies Series, Vol. 3 (2010), 171-185.

Taimanov I.A., Tsarev S.P. On the Moutard transformation and its applications to spectral theory and soliton equations. J. of Math. Sciences Vol. 170 (2010), 371-387.

Taimanov I.A. The type numbers of closed geodesics. Regular and Chaotic Dynamics, Vol. 15 (2010), 84–100.

Taimanov I.A. Periodic magnetic geodesics on almost every energy level via variational methods. Regular and Chaotic Dynamics, Vol. 15 (2010), 598-605.


 
   
  c 2005, Sobolev Institute of Mathematics,
  Novosibirsk, Russia